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America's Time Capsule will be buried for 250 years. Here's how to watch.

Popular Science

Science America's Time Capsule will be buried for 250 years. The high-tech historical repository will be buried in Philadelphia on July Fourth. More information Adding us as a Preferred Source in Google by using this link indicates that you would like to see more of our content in Google News results. Breakthroughs, discoveries, and DIY tips sent six days a week. By signing up, you confirm you are 16+, will receive newsletters and promotional content and agree to our Terms of Use and acknowledge the data practices in our Privacy Policy .


OCN: Effectively Utilizing Higher-Order Common Neighbors for Better Link Prediction

Neural Information Processing Systems

Common Neighbors (CNs) and their higher-order variants are important pairwise features widely used in state-of-the-art link prediction methods. However, existing methods often struggle with the repetition across different orders of CNs and fail to fully leverage their potential. We identify that these limitations stem from two key issues: redundancy and over-smoothing in high-order common neighbors. To address these challenges, we design orthogonalization to eliminate redundancy between different-order CNs and normalization to mitigate over-smoothing. By combining these two techniques, we propose Orthogonal Common Neighbor (OCN), a novel approach that significantly outperforms the strongest baselines by an average of 7.7% on popular link prediction benchmarks. A thorough theoretical analysis is provided to support our method. Ablation studies also verify the effectiveness of our orthogonalization and normalization techniques. Code is available at: https://github.com/qingpingmo/OCN


FreshStack: Building Realistic Benchmarks for Evaluating Retrieval on Technical Documents

Neural Information Processing Systems

We introduce FreshStack, a holistic framework for automatically building information retrieval (IR) evaluation benchmarks by incorporating challenging questions and answers. FreshStack conducts the following steps: (1) automatic corpus collection from code and technical documentation, (2) nugget generation from community-asked questions and answers, and (3) nugget-level support, retrieving documents using a fusion of retrieval techniques and hybrid architectures. We use FreshStack to build five datasets on fast-growing, recent, and niche domains to ensure the tasks are sufficiently challenging. On FreshStack, existing retrieval models, when applied out-of-the-box, significantly underperform oracle approaches on all five domains, denoting plenty of headroom to improve IR quality. In addition, we identify cases where rerankers do not improve first-stage retrieval accuracy (two out of five domains) and oracle context helps an LLM generator generate a high-quality RAG answer. We hope FreshStack will facilitate future work toward constructing realistic, scalable, and uncontaminated IR and RAG evaluation benchmarks.



Non-monotone Submodular Optimization: p-Matchoid Constraints and Fully Dynamic Setting

Neural Information Processing Systems

Submodular maximization subject to a p-matchoid constraint has various applications in machine learning, particularly in tasks such as feature selection, video and text summarization, movie recommendation, graph-based learning, and constraintbased optimization. We study this problem in the dynamic setting, where a sequence of insertions and deletions of elements to a p-matchoid M(V,I) occurs over time and the goal is to efficiently maintain an approximate solution. We propose a dynamic algorithm for non-monotone submodular maximization under a p-matchoid constraint. For a p-matchoid M(V,I) of rank k, defined by a collection of m matroids, our algorithm guarantees a (2p +2 p p(p +1) +1 +ฯต)-approximate solution at any time t in the update sequence, with an expected amortized query complexity of O(ฯต 3 pk4 log2(k)) per update.


86b8ad667206fb9a52ae575fbf1cd6be-Paper-Conference.pdf

Neural Information Processing Systems

In this paper, we study the fundamental problems of maintaining the diameter and a k-center clustering of a dynamic point set P Rd, where points may be inserted or deleted over time and the ambient dimension dis not constant and may be high. Our focus is on designing algorithms that remain effective even in the presence of an adaptive adversary--an adversary that, at any time t, knows the entire history of the algorithm's outputs as well as all the random bits used by the algorithm up to that point. We present a fully dynamic algorithm that maintains a 2-approximate diameter with a worst-case update time of poly(d,logn), where n is the length of the stream. Our result is achieved by identifying a robust representative of the dataset that requires infrequent updates, combined with a careful deamortization. To the best of our knowledge, this is the first efficient fully-dynamic algorithm for diameter in high dimensions that simultaneously achieves a 2-approximation guarantee and robustness against an adaptive adversary. We also give an improved dynamic (4+ฯต)-approximation algorithm for the k-center problem, also resilient to an adaptive adversary.


On the Optimal Construction of Unbiased Gradient Estimators for Zeroth-Order Optimization

Neural Information Processing Systems

Zeroth-order optimization (ZOO) is an important framework for stochastic optimization when gradients are unavailable or expensive to compute. A potential limitation of existing ZOO methods is the bias inherent in most gradient estimators unless the perturbation stepsize vanishes. In this paper, we overcome this biasedness issue by proposing a novel family of unbiased gradient estimators based solely on function evaluations. By reformulating directional derivatives as a telescoping series and sampling from carefully designed distributions, we construct estimators that eliminate bias while maintaining favorable variance. We analyze their theoretical properties, derive optimal scaling distributions and perturbation stepsizes of four specific constructions, and prove that SGD using the proposed estimators achieves optimal complexity for smooth non-convex objectives. Experiments on synthetic tasks and language model fine-tuning confirm the superior accuracy and convergence of our approach compared to standard methods.


How the Peter Thiel-Linked Dialog Club Secretly Ranks Its Members

WIRED

Leaked files show the invite-only network grades members by their money and fame, shaping who's in, who's out, and who pays. Dialog, the private network cofounded by Peter Thiel, grades its event attendees on a hidden scale, ranking them by wealth and fame, tracking their relationships, and using algorithms to help decide who they should meet, who they should sit with, and who no longer belongs, WIRED has learned. The records are part of a trove of internal data received by WIRED from a confidential source, containing the personal information of nearly 200 prominent people scheduled to attend the group's annual retreat this summer. The data includes home addresses, private phone numbers and email accounts, dates of birth, photos, and emergency contacts, as well as food allergies and the political leanings volunteered by some members. The records are distinct from a list of people affiliated with Dialog that was left exposed on the organization's website and has been circulating online since earlier this week--a looser directory that appears to include nonmembers, such as Maryland governor Wes Moore, a former event speaker, and other outside guests who passed through Dialog's orbit, in some cases years ago.


Replicable Online pricing

Neural Information Processing Systems

We explore the concept of replicability, which ensures algorithmic consistency despite input data variations, for online pricing problems, specifically prophet inequalities and delegation. Given the crucial role of replicability in enhancing transparency in economic decision-making, we present a replicable and nearly optimal pricing strategy for prophet inequalities, achieving a sample complexity of poly(log |X|), where X is the ground set of distributions. Furthermore, we extend these findings to the delegation problem and establish lower bound that proves the necessity of the log |X| dependence. En route to obtaining these results, we develop a number of technical contributions which are of independent interest. Most notably, we propose a new algorithm for a variant of the heavy hitter problem, which has a nearly linear dependence on the inverse of the heavy hitter parameter, significantly improving upon existing results which have a cubic dependence.


Robust Reinforcement Learning in Finance: Modeling Market Impact with Elliptic Uncertainty Sets

Neural Information Processing Systems

In financial applications, reinforcement learning (RL) agents are commonly trained on historical data, where their actions do not influence prices. However, during deployment, these agents trade in live markets where their own transactions can shift asset prices, a phenomenon known as market impact.